Fractions & Decimals
Approximation
Laws of Indices
Algebra
100

When fractions are being added or subtracted, to simplify, we are expected to 

Find the LCM

100

What is 0.00025 expressed in standard form? 

2.5 x10-4

100

40  x 41

4

100

Expanding 5(p+q) is 

5p + 5q

200

When multiplying decimals, the answer should have a ______ of the decimals we started with, while when dividing we have the _______ 

sum, difference

200
State 1 reason that makes a digit not significant 

-leading zeros are not significant

-trailing zeros, when there is NO decimal point present are not significant  

200

Rewriting a fractional index, your denominator will become the _____ and the numerator the _______

root, power

200

Distributing 3(m - 2n) gives

3m - 6n

300

True or False

8.9352 rounded to 2 decimal places is 8.94

True

300

State 2 means by which a number is considered a significant figure

- all non zero digits are significant

- zeros between non-zeros digits are significant

-trailing zeros in a whole number with a decimal point present 

-trailing zeros to the right of a decimal point are significant 

300

Simplifying (a10)2 x a5 gives 

a25

300

Simplify 6f + 5g - 2f - 3g

4f + 2g

400

When we are presented with fractions being divided we should: _____, _____ and ____

Keep, Change, Flip

400

4 x 103 means we need to move the point ____ spaces to the ____ to _____ the original number, giving _______

three (3), right, RESTORE, 4,000,000 

400

(p8 x p7) ÷ (p2)=

p9

400

-3(2m - 3p) expanded gives

-6m + 9p

500

2.48 - 0.311 =

2.169

500

10,023.586 written to 7 significant figures is

10,023.59

500

When presented with a negative index, its rewritten as a __________ with _____ as the numerator and the denominator becomes __________ but ______

fraction, 1, what was given, positive

500

5(q - r) - 2(q - r) expanded becomes

5q - 5r -2q + 2r

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